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Answer:
frictional force acting on the cart 450 N.
Given:
mass of cart = 50 kg
acceleration = 3 [tex]\frac{m}{s^{2} }[/tex]
To find:
Frictional force = ?
Formula used:
F - [tex]F_{k}[/tex] = 600 N
F = ma
[tex]F_{k}[/tex] = frictional force
Solution:
Force on the block is given by,
F - [tex]F_{k}[/tex] = 600 N
F = ma
[tex]F_{k}[/tex] = frictional force
[tex]F_{k}[/tex] = 600 - m a
[tex]F_{k}[/tex] = 600 - (50 × 3)
[tex]F_{k}[/tex] = 600- 150
[tex]F_{k}[/tex] = 450 N
According to the given data the frictional force acting on the cart 450 N.
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The amount of friction which must be acting on the cart is 450 Newton.
Given the following data:
- Mass of cart = 50 kg
- Force = 600 Newton
- Acceleration = 3 [tex]m/s^2[/tex]
To find how much friction must be acting on the cart, we would Newton's Second Law of Motion:
[tex]Net\; force = Force + Frictional\; force[/tex] ....equation 1.
Rearranging the eqn, we have:
[tex]Frictional\; force = Force - Net\; force[/tex] ....equation 2.
To solve for the net force:
[tex]Net \;force = mass \times acceleration\\\\Net \;force = 50 \times 3[/tex]
Net force = 150 Newton
Substituting the values into eqn 2, we have:
[tex]Frictional\; force = 600 - 150[/tex]
Frictional force = 450 Newton
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